@article {
author = {Fahimian, F. and Kamyabi-Gol, R. A. and Esmaeelzadeh, F.},
title = {Multiplication on double coset space $L^1(K\setminus G/H)$},
journal = {Wavelet and Linear Algebra},
volume = {7},
number = {1},
pages = {37-46},
year = {2020},
publisher = {Vali-e-Asr university of Rafsanjan},
issn = {2383-1936},
eissn = {2476-3926},
doi = {10.22072/wala.2020.119154.1262},
abstract = {Consider a locally compact group $G$ with two compact subgroups $H$ and $K$. Equip the double coset space $K\setminus G/H$ with the quotient topology. Suppose that $\mu$ is an $N$-relatively invariant measure, on $K\setminus G/H$. We define a multiplication on $L^1(K\setminus G/H,\mu)$ such that this space becomes a Banach algebra that possesses a left (right) approximate identity.},
keywords = {Double coset space,Convolution,Integrable function space,$N$-relatively invariant measure},
title_fa = {Multiplication on double coset space $L^1(K\setminus G/H)$},
abstract_fa = {},
keywords_fa = {},
url = {https://wala.vru.ac.ir/article_46686.html},
eprint = {https://wala.vru.ac.ir/article_46686_9f07065f47167dcc4da0c9c61eb55d1b.pdf}
}